Competition models with Allee effects
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Publication:5168663
DOI10.1080/10236198.2014.897341zbMath1291.39042OpenAlexW1988251196MaRDI QIDQ5168663
George Livadiotis, Eddy Kwessi, David Ribble, Saber N. Elaydi, Laila M. B. Assas
Publication date: 18 July 2014
Published in: Journal of Difference Equations and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/10236198.2014.897341
Related Items (15)
Asymptotic stability, bifurcation analysis and chaos control in a discrete evolutionary ricker population model with immigration ⋮ Complex dynamics and bifurcation analysis for a Beverton–Holt population model with Allee effect ⋮ Global dynamics of modified discrete Lotka-Volterra model ⋮ The permanence and periodic solution of a competitive system with infinite delay, feedback control, and Allee effect ⋮ Basins of attraction for two-species competitive model with quadratic terms and the singular Allee effect ⋮ Hierarchical competition models with the Allee effect III: multispecies ⋮ A discrete-time host–parasitoid model with an Allee effect ⋮ Hierarchical competition models with the Allee effect II: the case of immigration ⋮ Hierarchical competition models with Allee effects ⋮ Two species competitive model with the allee effect ⋮ Properties of basins of attraction for planar discrete cooperative maps ⋮ A stochastic modified Beverton–Holt model with the Allee effect ⋮ Stochastic modified Beverton–Holt model with Allee effect II: the Cushing–Henson conjecture ⋮ Dynamics of a population in two patches with dispersal ⋮ Dynamics of q deformed Ricker map
Cites Work
- Allee effects, extinctions, and chaotic transients in simple population models
- Persistence for stochastic difference equations: a mini-review
- Population models with Allee effect: a new model
- Planar competitive and cooperative difference equations
- Allee effects in a discrete-time host-parasitoid model
- Simple mathematical models with very complicated dynamics
- On the stochastic Beverton–Holt equation with survival rates
- Mappings with Non-Vanishing Jacobian
- NUMERICAL APPROXIMATION OF THE PERCENTAGE OF ORDER FOR ONE-DIMENSIONAL MAPS
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